Misc. Conceptuals (Magnetism+Electric Field+ Rotational motion)

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Homework Help Overview

The discussion revolves around conceptual questions related to magnetism, electric fields, and rotational motion. Participants are exploring the nature of magnetic poles, the relationship between current and magnetic fields, characteristics of rotational motion, and electric field intensity in capacitors.

Discussion Character

  • Exploratory, Conceptual clarification, Assumption checking

Approaches and Questions Raised

  • The original poster attempts to understand the possibility of a magnet having three poles and questions the implications of faulty magnetization. They also inquire about the circular nature of magnetic fields produced by straight currents, the fixed quantities in rotational motion, and the electric field intensity in a parallel plate capacitor without complete information.

Discussion Status

Some participants suggest reviewing specific areas of study, such as magnetism and the right-hand rule, while others provide insights into tangential and angular acceleration in rotational motion. There is mention of using Gauss's law to calculate electric fields, though questions about its applicability in the context of a parallel plate capacitor are raised, indicating a productive exploration of concepts.

Contextual Notes

Participants express confusion regarding the assumptions and definitions related to electric field intensity and the conditions under which certain laws apply, highlighting the need for clarity on these topics.

shrabastee
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Here are a couple of questions I'm having trouble with.

1) Can a magnet have 3 poles?
[Note: I've been told that a magnet might develop two north poles at the centre and two south poles at either end if it is faultily magnetised, but I'd much appreciate some explanation=)]

2) If the current through a conductor is straight, the magnetic field it develops is circular. Explain.
[Note: Is this because of ampere's circuital law?]

3)In rotational motion, which of the following quantities remains fixed and why?
a. Tangential acceleration
b. Angular acceleration
[Note: I dunno!]

4)In a parallel plate capacitor, a potential of 100 volt is applied between the ends. One plate in positively charged, while the other is earthed. What will be the electric field intensity at any point between the plates?
[Note: The intensity's supposed to be the same at any point between the plates, but how do I calculate the intensity if the distance between the plates and charge density aren't given?! But then again, does intensity depend on the distance between the plates at all? Because if it did, it WOULDN'T be the same at all points. I'm confused!]
 
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I can't help you without giving you the answers so I'm just going to give you the areas that you should go read back up on in one of your textbooks

1)magnetism
2)right hand rule
3)centripetal acceleration
if you quickly read up on these areas you'll find your answers easy
 
For question 3 it is the tangential acceleration that is not constant. This acceleration is perpendicular to the force vector that points inwards towards the centre of the circle. So it is constantly changing direction as the object rotates.

For question 4 can't you just gauss's law to calculate the field?

[tex]\oint[/tex]E.da = [tex]\sigma[/tex]A/Eo

Or it might be that you can use E = -[tex]\Delta[/tex]V
 
vorcil said:
I can't help you without giving you the answers so I'm just going to give you the areas that you should go read back up on in one of your textbooks

1)magnetism
2)right hand rule
3)centripetal acceleration
if you quickly read up on these areas you'll find your answers easy

Thanks! I did try looking them up before I posted, though :). Could you at least tell me if the guesses I made are correct, or on the right track? I'd much appreciate it. :) Also, the last question is freaking me out!
 
Kalvarin said:
For question 3 it is the tangential acceleration that is not constant. This acceleration is perpendicular to the force vector that points inwards towards the centre of the circle. So it is constantly changing direction as the object rotates.

For question 4 can't you just gauss's law to calculate the field?

[tex]\oint[/tex]E.da = [tex]\sigma[/tex]A/Eo

Or it might be that you can use E = -[tex]\Delta[/tex]V

Thanks, but I think Gauss is valid for closed surfaces, isn't it? If it's a parallel plate capacitor it isn't really enclosing any charge is it?
 

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